Yes, work done by a conservative force is path independent. The work only depends on the initial and final positions of the object and not on the specific path taken between them. This is a key property of conservative forces.
The work done by a conservative force is independent of the path taken and only depends on the initial and final positions of an object.
A conservative force is a force that depends only on the current position of an object, and not on the path taken to reach that position. Examples include gravity and spring force. The work done by a conservative force in moving an object between two points is independent of the path taken.
Yes, Coulomb's law is an example of a conservative force. A conservative force is one in which the energy required to move a particle (subject to this force) from one point in space to another is independent of the path taken.
No, the work done on an object by a conservative force does not depend on the path taken by the object.
No, the force in tension of a string is not conservative. The only non-conservative force acting is the tension force, but it acts perpendicular to the path of the object at every instant, and so it does zero work.
The work done by a conservative force is independent of the path taken and only depends on the initial and final positions of an object.
A conservative force is not path dependent. A conservative force is a force with the property that the work done in moving a particle between two points is independent of the taken path.
A conservative force is a force that depends only on the current position of an object, and not on the path taken to reach that position. Examples include gravity and spring force. The work done by a conservative force in moving an object between two points is independent of the path taken.
Yes, Coulomb's law is an example of a conservative force. A conservative force is one in which the energy required to move a particle (subject to this force) from one point in space to another is independent of the path taken.
No, the work done on an object by a conservative force does not depend on the path taken by the object.
It is independent of the path travelled. Its depend only on initial and final position and is a example of conservative force.
No, the force in tension of a string is not conservative. The only non-conservative force acting is the tension force, but it acts perpendicular to the path of the object at every instant, and so it does zero work.
Yes, the work done by a gravitational field is independent of the path followed by an object. This is because gravity is a conservative force, meaning the work done only depends on the initial and final positions of the object and not on the path taken between the two points.
Yes, gravitational force is a conservative force. This means that the work done by gravity does not depend on the path taken by an object, but only on the initial and final positions.
Some examples of conservative forces include gravitational force, electromagnetic force, and elastic force. These forces depend only on the positions of the objects and not on the paths taken between them. This means that the work done by a conservative force on an object moving between two points is independent of the path taken.
Gravitational force is a conservative force because it only depends on the positions of the objects and not on the path taken between them. The work done by gravitational force in moving an object along a closed loop is zero, indicating that the force is path-independent. This means that the total mechanical energy (kinetic plus potential) of the system remains constant.
Central force fields are conservative because the force depends only on the distance between the object and the source of the force, regardless of the path taken by the object. This results in the work done by the force being independent of the path taken, leading to a conservative force field. This property allows for the definition of a potential energy associated with the system.